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.79 years is what fraction of a year

.79 years is what fraction of a year

2 min read 29-09-2024
.79 years is what fraction of a year

Decoding Decimals: 0.79 Years as a Fraction

Have you ever wondered how to express a decimal portion of a year as a fraction? It's a question that often pops up in math class, but it can also be relevant in real-world scenarios like calculating interest on a loan or determining a portion of a project timeline.

Let's tackle this question by diving into the world of fractions and decimals, using a real-life example:

The Question: 0.79 years is what fraction of a year?

The Brainly Solution: This question was answered by the Brainly user, "mathemagician123" who provided the following solution:

"0.79 years is equal to 79/100 of a year. To convert a decimal to a fraction, you simply write the decimal as a fraction with the decimal part as the numerator and 1 followed by the same number of zeros as the number of digits after the decimal point as the denominator."

Let's break down this solution:

  1. Understanding Decimals: Decimals represent parts of a whole number. In our case, 0.79 represents 79 out of 100 parts of a year.
  2. Converting to a Fraction: The Brainly user correctly identifies the conversion process:
    • Numerator: The digits after the decimal point become the numerator (79).
    • Denominator: The number of digits after the decimal determines the denominator (1 followed by two zeros, which is 100).
  3. Simplified Fraction: The fraction 79/100 can be simplified further if needed. However, in this case, it is already in its simplest form.

Real-World Example: Imagine you are working on a project with a deadline of one year. Your manager tells you that you've already completed 0.79 of the project. You can express this progress as 79/100 of the project completed. This helps you visualize and track your progress more effectively.

Additional Value: Beyond the basic conversion, understanding decimals and fractions allows you to solve various mathematical problems. Here are some examples:

  • Calculating percentages: To express 0.79 as a percentage, simply multiply it by 100, which gives you 79%.
  • Comparing different fractions: Being comfortable with fraction conversion allows you to compare different fractions with ease. For example, you can now easily see that 79/100 is greater than 3/4 (which is equivalent to 75/100).

In conclusion: Converting decimals to fractions is a crucial skill for various mathematical and real-life situations. By understanding the conversion process and utilizing your knowledge of fractions, you can effectively navigate scenarios involving partial units and make informed decisions.

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